The chords of contact of the pair of tangents drawn from each
point on the line 2x + y = 4 to circle x2 + y2 = 1 passes through
the point (a, b). Then find the value of a/b.
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Answered by
6
Answer:
ANSWER
(
2
1
,
4
1
)
Let (h,k) be any point on the given line
∴2h+k=4 and C.C. is hx+ky=1
or hx+(4−2h)y=1∵k=4−2h
or (4y−1)+h(x+2y)=0
It is of the form P+λQ=0. It passes through the intersection of P=0 and Q=0 or (
2
1
,
4
1
).
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